# HG changeset patch
# User Kevin Walker <kevin@canyon23.net>
# Date 1309413989 25200
# Node ID 3e6c66df4df10dbc771854c313c57f25c5c66d1f
# Parent  0ab0b8d9b3d6af5b74cecb9d117b0a4b84719cdd# Parent  27e0192b406606a26d5e59830f0057ea0cdcc859
Automated merge with https://tqft.net/hg/blob/

diff -r 27e0192b4066 -r 3e6c66df4df1 text/a_inf_blob.tex
--- a/text/a_inf_blob.tex	Wed Jun 29 23:06:18 2011 -0700
+++ b/text/a_inf_blob.tex	Wed Jun 29 23:06:29 2011 -0700
@@ -106,7 +106,7 @@
 We want to find 1-simplices which connect $K$ and $K'$.
 We might hope that $K$ and $K'$ have a common refinement, but this is not necessarily
 the case.
-(Consider the $x$-axis and the graph of $y = x^2\sin(1/x)$ in $\r^2$.) \scott{Why the $x^2$ here?}
+(Consider the $x$-axis and the graph of $y = e^{-1/x^2} \sin(1/x)$ in $\r^2$.)
 However, we {\it can} find another decomposition $L$ such that $L$ shares common
 refinements with both $K$ and $K'$.
 Let $KL$ and $K'L$ denote these two refinements.